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Historical data-driven state estimation for electric power systems

机译:电力系统的历史数据驱动状态估计

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This paper is motivated by major needs for accurate on-line state estimation (SE) in the emerging electrical energy systems; accurate state and topology are needed to support operator's decisions as system conditions vary both during normal conditions for enhanced efficiency and during contingency conditions to ensure reliable operations. We propose a new SE method which is based on a combined use of informative historical data with the extended state space formulation for managing the nonlinear nature of AC power flow equations and related numerical problems. Specifically, the approach comprises two stages. First, based on historical data maximum-likelihood parameter estimation is conducted to update model parameters. The second stage utilizes these estimated model parameters and on-line measurements to estimate the state. Instead of using the extended Kalman Filter we are using a Kalman Filter in a model-based physically meaningful kernel feature space. This leads to ax two-stage Kalman Filter which can overcome problems created by the occasional missing data or data available at different rates (SCADA and PMU data); therefore, we claim that its performance is highly robust. This claim is confirmed by the simulation results performed for several IEEE test systems which show significant improvements over the performance of both the static SE with Newton's method and the extended Kalman Filter SE approach; once the parameters are learned, the computational time is smaller than the currently used SE, making it feasible in operations.
机译:本文采用新出现的电能系统中精确的在线状态估计(SE)的主要需求而激励;由于系统条件在正常条件下变化,以获得效率和应急条件期间,需要准确的状态和拓扑,以支持运营商的决策,以确保可靠运算的效率的正常条件。我们提出了一种新的SE方法,该方法基于与延长的状态空间配方组合使用信息,以管理交流电流方程的非线性性质和相关的数值问题。具体地,该方法包括两个阶段。首先,基于历史数据的最大似然参数估计来更新模型参数。第二阶段利用这些估计的模型参数和在线测量来估计状态。而不是使用扩展的卡尔曼滤波器,我们在模型的物理有意义的内核特征空间中使用Kalman滤波器。这导致AX两级卡尔曼滤波器,可以克服偶尔缺失数据或不同费率(SCADA和PMU数据)创建的问题;因此,我们声称其性能非常强大。通过对多个IEEE测试系统执行的模拟结果证实了这一权利要求,这些结果显示出对具有牛顿方法的静态SE的性能和扩展卡尔曼滤波器SE方法的显着改进;一旦学习参数,计算时间小于当前使用的SE,使操作中可行。

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